" (ii) "z=-sqrt(3)+i

If |z+2i|<=2, then then the greatest value of |z-sqrt(3)+i| is

Find the modulus and the arguments of the complex number z=-sqrt(3)+i

Find the modulus and the arguments of the complex number z=-sqrt(3)+i

IF S = {z in C : bar(z) = iz^(2)} , then the maximum value of |z - sqrt(3) - i |^(2) in S is ________

The modulus of z = 1+sqrt(3)i is

Among the complex numbers z satisfying the condition |z+3-sqrt(3)i|=sqrt(3), find the number having the least positive argument

z_(1) = 1 +i , z_(2) = -sqrt3 + i , z_(3) = 1 + sqrt3i , z_(4) = 1 - i Arrange z_(1) , z_(2) , z_(3) , z_(4) is descending order of their principal values